The Heaviside cover-up method, named after Oliver Heaviside, is a technique for quickly determining the coefficients when performing the partial-fraction expansion of a rational function in the case of linear factors.[1][2][3][4]
- ^ Calculus and Analytic Geometry 7th Edition, Thomas/Finney, 1988, pp. 482-489
- ^ Zill, Dennis G.; Wright, Warren S. (2013). "Chapter 7: The Laplace Transform". Differential Equations with Boundary-Value Problems (8th ed.). Brooks/Cole Cengage Learning. pp. 287–88. ISBN 978-1-111-82706-9.
- ^ Thomas, George B.; Weir, Maurice D.; Hass, Joel (2010). "Chapter 8: Techniques of Integration". Thomas's Calculus: Early Transcendentals (12th ed.). Addison-Wesley. pp. 476–78. ISBN 978-0-321-58876-0.
- ^ Wiener, Joseph; Watkins, Will (Fall 1993 – Spring 1994). "Calculus to Algebra in Connection to Partial Fraction Decomposition". The AMATYC Review. 15 (1–2): 28–30.
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